+
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Let's reinvent subtraction
|
2022
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Peter G. Doyle
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+
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Conway's drum quilts
|
2020
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Peter G. Doyle
|
+
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Conway's drum quilts
|
2020
|
Peter G. Doyle
|
+
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Frobenius's last proof
|
2019
|
Peter G. Doyle
|
+
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A category for bijective combinatorics
|
2019
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Peter G. Doyle
|
+
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Frobenius's last proof
|
2019
|
Peter G. Doyle
|
+
|
Conway's doughnuts
|
2018
|
Peter G. Doyle
Shikhin Sethi
|
+
|
Geometry and the Imagination in Minneapolis
|
2018
|
John H. Conway
Peter G. Doyle
Jane Gilman
William P. Thurston
|
+
|
Conway's doughnuts
|
2018
|
Peter G. Doyle
Shikhin Sethi
|
+
PDF
Chat
|
Cyclic groups with the same Hodge series
|
2017
|
Daryl DeFord
Peter G. Doyle
|
+
|
Blowing bubbles on the torus
|
2017
|
Peter G. Doyle
Jean Steiner
|
+
|
Equivariant division
|
2017
|
Prajeet Bajpai
Peter G. Doyle
|
+
|
Spectral invariants and playing hide-and-seek on surfaces
|
2017
|
Peter G. Doyle
Jean Steiner
|
+
|
Equivariant division
|
2017
|
Prajeet Bajpai
Peter G. Doyle
|
+
|
Blowing bubbles on the torus
|
2017
|
Peter G. Doyle
Jean Steiner
|
+
|
Division by four
|
2015
|
Peter G. Doyle
Cecil S. Qiu
|
+
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Changing gears: Isospectrality via eigenderivative transplantation
|
2015
|
Peter G. Doyle
Peter Herbrich
|
+
|
Division by four
|
2015
|
Peter G. Doyle
Cecil S. Qiu
|
+
|
Cyclic groups with the same Hodge series
|
2014
|
Daryl DeFord
Peter G. Doyle
|
+
|
Cyclic groups with the same Hodge series
|
2014
|
Daryl DeFord
Peter G. Doyle
|
+
|
Stackable and queueable permutations
|
2012
|
Peter G. Doyle
|
+
|
Stackable and queueable permutations
|
2012
|
Peter G. Doyle
|
+
|
Laplace-isospectral hyperbolic 2-orbifolds are representation-equivalent
|
2011
|
Peter G. Doyle
Juan Pablo Rossetti
|
+
|
Commuting time geometry of ergodic Markov chains
|
2011
|
Peter G. Doyle
Jean Steiner
|
+
|
Maybe there's no such thing as a random sequence
|
2011
|
Peter G. Doyle
|
+
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Laplace-isospectral hyperbolic 2-orbifolds are representation-equivalent
|
2011
|
Peter G. Doyle
Juan Pablo Rossetti
|
+
|
Some planar isospectral domains
|
2010
|
Peter Buser
J. Conway
Peter G. Doyle
Klaus‐Dieter Semmler
|
+
|
The Kemeny constant of a Markov chain
|
2009
|
Peter G. Doyle
Gnu Fdl
|
+
|
Max-min approach to Perron-Frobenius
|
2009
|
Peter G. Doyle
Gnu Fdl
|
+
|
Riffles, ruffles, and the turning algebra
|
2008
|
Peter G. Doyle
Dan Rockmore
|
+
|
Isospectral hyperbolic surfaces have matching geodesics
|
2008
|
Peter G. Doyle
Juan Pablo Rossetti
|
+
|
Frustration solitaire
|
2007
|
Peter G. Doyle
Charles M. Grinstead
J. Laurie Snell
|
+
|
Electric currents in infinite networks
|
2007
|
Peter G. Doyle
|
+
|
The number of Latin rectangles
|
2007
|
Peter G. Doyle
|
+
|
A 27-vertex graph that is vertex-transitive and edge-transitive but not l-transitive
|
2007
|
Peter G. Doyle
Gnu Fdl
|
+
|
Frustration solitaire
|
2007
|
Peter G. Doyle
Charles M. Grinstead
J. Laurie Snell
|
+
|
The knee-jerk mapping
|
2006
|
Peter G. Doyle
Jim Reeds
|
+
|
Division by three
|
2006
|
Peter G. Doyle
John H. Conway
|
+
|
Isospectral hyperbolic surfaces have matching geodesics
|
2006
|
Peter G. Doyle
Juan Pablo Rossetti
|
+
|
Isospectral hyperbolic surfaces have matching geodesics
|
2006
|
Peter G. Doyle
Juan Pablo Rossetti
|
+
|
The knee-jerk mapping
|
2006
|
Peter G. Doyle
Jim Reeds
|
+
|
Division by three
|
2006
|
Peter G. Doyle
John H. Conway
|
+
PDF
Chat
|
Tetra and Didi, the cosmic spectral twins
|
2004
|
Peter G. Doyle
Juan Pablo Rossetti
|
+
|
23040 symmetries of hyperbolic tetrahedra
|
2003
|
Peter G. Doyle
Gregory Leibon
|
+
|
Random Walks and Electric Networks
|
2000
|
Peter G. Doyle
J. Laurie Snell
|
+
|
Solving the sextic by iteration: A complex dynamical approach
|
1999
|
Scott Crass
Peter G. Doyle
|
+
|
None
|
1997
|
Scott Crass
Peter G. Doyle
|
+
PDF
Chat
|
The asymptotic value of the circle-packing rigidity constants s n *
|
1994
|
Peter G. Doyle
Zheng-Xu He
Burt Rodin
|
+
PDF
Chat
|
Second derivatives of circle packings and conformal mappings
|
1994
|
Peter G. Doyle
Zheng-Xu He
Burt Rodin
|
+
|
None
|
1994
|
Peter Buser
J. Conway
Peter G. Doyle
Klaus‐Dieter Semmler
|
+
PDF
Chat
|
Self-packing of centrally symmetric convex bodies in ℝ2
|
1992
|
Peter G. Doyle
J. C. Lagarias
Dana Randall
|
+
|
Tracking a wiener process with a process of finite energy
|
1989
|
Peter G. Doyle
L. A. Shepp
|
+
PDF
Chat
|
Solving the quintic by iteration
|
1989
|
Peter G. Doyle
Curt McMullen
|
+
PDF
Chat
|
The Match Set of a Random Permutation Has the FKG Property
|
1988
|
Peter C. Fishburn
Peter G. Doyle
L. A. Shepp
|
+
PDF
Chat
|
On the bass note of a Schottky group
|
1988
|
Peter G. Doyle
|
+
|
Electric currents in innite networks
|
1988
|
Peter G. Doyle
Gnu Fdl
|
+
|
On deciding whether a surface is parabolic or hyperbolic
|
1988
|
Peter G. Doyle
|
+
PDF
Chat
|
Random Walks and Electric Networks.
|
1987
|
Kenneth B. Stolarksy
Peter G. Doyle
J. Laurie Snell
|
+
|
Non-Sexist Solution of the Menage Problem
|
1986
|
Kenneth P. Bogart
Peter G. Doyle
|
+
|
Non-Sexist Solution of the Ménage Problem
|
1986
|
Kenneth P. Bogart
Peter G. Doyle
|
+
|
Rayleigh’s monotonicity law
|
1984
|
Peter G. Doyle
J. Laurie Snell
|
+
PDF
Chat
|
Random walk on the Speiser graph of a Riemann surface
|
1984
|
Peter G. Doyle
|
+
PDF
Chat
|
Random Walks and Electric Networks
|
1984
|
Peter G. Doyle
J. Laurie Snell
|
+
|
Random walks in one dimension
|
1984
|
Peter G. Doyle
J. Laurie Snell
|
+
|
The classical proofs of Pólya’s theorem
|
1984
|
Peter G. Doyle
J. Laurie Snell
|
+
|
Random walks on more general infinite networks
|
1984
|
Peter G. Doyle
J. Laurie Snell
|
+
|
Pólya’s recurrence problem
|
1984
|
Peter G. Doyle
J. Laurie Snell
|
+
|
Random walks in two dimensions
|
1984
|
Peter G. Doyle
J. Laurie Snell
|